% Translation: busaj
\startcomponent ma-cb-cz-mathcharacters
\project ma-cb
\product ma-cb-cz
\environment ma-cb-env-cz

%\chapter[overviews]{Commands in math mode}
\chapter[overviews]{P��kazy v~matematick�m m�du}

%\index{symbols in math mode}
\index{matematick� symboly}
\index{symboly+matematick�}
\index{symboly+�eck�}
\index{�eck� znaky}

%\section{Greek characters}
\section{�eck� abeceda}

\starttabulate[|l|l|l|l|l|l|l|l|l|]
\NC           \NC $\alpha$      \NC \type{\alpha}
\NC           \NC $\iota$       \NC \type{\iota}
\NC           \NC $\varrho$     \NC \type{\varrho}    \NC\NR
\NC           \NC $\beta$       \NC \type{\beta}
\NC           \NC $\kappa$      \NC \type{\kappa}
\NC $\Sigma$  \NC $\sigma$      \NC \type{\sigma}     \NC\NR
\NC $\Gamma$  \NC $\gamma$      \NC \type{\gamma}
\NC $\Lambda$ \NC $\lambda$     \NC \type{\lambda}
\NC           \NC $\varsigma$   \NC \type{\varsigma}  \NC\NR
\NC $\Delta$  \NC $\delta$      \NC \type{\delta}
\NC           \NC $\mu$         \NC \type{\mu}
\NC           \NC $\tau$        \NC \type{\tau}       \NC\NR
\NC           \NC $\epsilon$    \NC \type{\epsilon}
\NC           \NC $\nu$         \NC \type{\nu}
\NC           \NC $\upsilon$    \NC \type{\upsilon}   \NC\NR
\NC           \NC $\varepsilon$ \NC \type{\varepsilon}
\NC $\Xi$     \NC $\xi$         \NC \type{\xi}
\NC $\Phi$    \NC $\phi$        \NC \type{\phi}       \NC\NR
\NC           \NC $\zeta$       \NC \type{\zeta}
\NC           \NC $o$           \NC \type{o}
\NC           \NC $\varphi$     \NC \type{\varphi}    \NC\NR
\NC           \NC $\eta$        \NC \type{\eta}
\NC $\Pi$     \NC $\pi$         \NC \type{\pi}
\NC           \NC $\chi$        \NC \type{\chi}       \NC\NR
\NC $\Theta$  \NC $\theta$      \NC \type{\theta}
\NC           \NC $\varpi$      \NC \type{\varpi}
\NC $\Psi$    \NC $\psi$        \NC \type{\psi}       \NC\NR
\NC           \NC $\vartheta$   \NC \type{\vartheta}
\NC           \NC $\rho$        \NC \type{\rho}
\NC $\Omega$  \NC $\omega$      \NC \type{\omega}     \NC\NR
\stoptabulate

%\section{Special symbols}
\section{Zvl�tn� symboly}

\starttabulate[|l|l|l|l|l|l|]
\NC $\aleph$       \NC \type{\aleph}
\NC $\prime$       \NC \type{\prime}
\NC $\forall$      \NC \type{\forall}
\NC\NR
\NC $\hbar$        \NC \type{\hbar}
\NC $\emptyset$    \NC \type{\emptyset}
\NC $\exists$      \NC \type{\exists}
\NC\NR
\NC $\imath$       \NC \type{\imath}
\NC $\nabla$       \NC \type{\nabla}
\NC $\neg$         \NC \type{\neg}
\NC\NR
\NC $\jmath$       \NC \type{\jmath}
\NC $\surd$        \NC \type{\surd}
\NC $\flat$        \NC \type{\flat}
\NC\NR
\NC $\ell$         \NC \type{\ell}
\NC $\top$         \NC \type{\top}
\NC $\natural$     \NC \type{\natural}
\NC\NR
\NC $\wp$          \NC \type{\wp}
\NC $\bot$         \NC \type{\bot}
\NC $\sharp$       \NC \type{\sharp}
\NC\NR
\NC $\Re$          \NC \type{\Re}
\NC $\Vert$        \NC \type{\Vert}
\NC $\clubsuit$    \NC \type{\clubsuit}
\NC\NR
\NC $\Im$          \NC \type{\Im}
\NC $\angle$       \NC \type{\angle}
\NC $\diamondsuit$ \NC \type{\diamondsuit}
\NC\NR
\NC $\partial$     \NC \type{\partial}
\NC $\triangle$    \NC \type{\triangle}
\NC $\heartsuit$   \NC \type{\heartsuit}
\NC\NR
\NC $\infty$       \NC \type{\infty}
\NC $\backslash$   \NC \type{\backslash}
\NC $\spadesuit$   \NC \type{\spadesuit}
\NC\NR
\stoptabulate

%\section{Operators in addition to $+$, $-$ and $*$}
\section{Oper�tory dopl�uj�c� $+$, $-$ a $*$}

\starttabulate[|l|l|l|l|l|l|]
\NC $\pm$              \NC \type{\pm}
\NC $\cap$             \NC \type{\cap}
\NC $\vee$             \NC \type{\vee}
\NC\NR
\NC $\mp$              \NC \type{\mp}
\NC $\cup$             \NC \type{\cup}
\NC $\wedge$           \NC \type{\wedge}
\NC\NR
\NC $\setminus$        \NC \type{\setminus}
\NC $\uplus$           \NC \type{\uplus}
\NC $\oplus$           \NC \type{\oplus}
\NC\NR
\NC $\cdot$            \NC \type{\cdot}
\NC $\sqcap$           \NC \type{\sqcap}
\NC $\ominus$          \NC \type{\ominus}
\NC\NR
\NC $\times$           \NC \type{\times}
\NC $\sqcup$           \NC \type{\sqcup}
\NC $\otimes$          \NC \type{\otimes}
\NC\NR
\NC $\ast$             \NC \type{\ast}
\NC $\triangleleft$    \NC \type{\triangleleft}
\NC $\oslash$          \NC \type{\oslash}
\NC\NR
\NC $\star$            \NC \type{\star}
\NC $\triangleright$   \NC \type{\triangleright}
\NC $\odot$            \NC \type{\odot}
\NC\NR
\NC $\diamond$         \NC \type{\diamond}
\NC $\wr$              \NC \type{\wr}
\NC $\dagger$          \NC \type{\dagger}
\NC\NR
\NC $\circ$            \NC \type{\circ}
\NC $\bigcirc$         \NC \type{\bigcirc}
\NC $\ddagger$         \NC \type{\ddagger}
\NC\NR
\NC $\bullet$          \NC \type{\bullet}
\NC $\bigtriangleup$   \NC \type{\bigtriangleup}
\NC $\amalg$           \NC \type{\amalg}
\NC\NR
\NC $\div$             \NC \type{\div}
\NC $\bigtriangledown$ \NC \type{\bigtriangledown}
\NC ~                  \NC ~
\NC\NR
\stoptabulate

%\section{Operators}
\section{Oper�tory}

\starttabulate[|l|l|l|l|l|l|]
\NC $\sum$       \NC \type{\sum}
\NC $\prod$      \NC \type{\prod}
\NC $\coprod$    \NC \type{\coprod}
\NC\NR
\NC $\int$       \NC \type{\int}
\NC $\oint$      \NC \type{\oint}
\NC $\bigcap$    \NC \type{\bigcap}
\NC\NR
\NC $\bigcup$    \NC \type{\bigcup}
\NC $\bigsqcup$  \NC \type{\bigsqcup}
\NC $\bigvee$    \NC \type{\bigvee}
\NC\NR
\NC $\bigwedge$  \NC \type{\bigwedge}
\NC $\bigodot$   \NC \type{\bigodot}
\NC $\bigotimes$ \NC \type{\bigotimes}
\NC\NR
\NC $\bigoplus$  \NC \type{\bigoplus}
\NC $\biguplus$  \NC \type{\biguplus}
\NC              \NC
\NC\NR
\stoptabulate

%\section{Relation in addition to $>$, $<$ and $=$}
\section{Relace dopl�uj�c� $>$, $<$ a $=$}

\starttabulate[|l|l|l|l|l|l|]
\NC $\leq$        \NC \type{\leq}
\NC $\geq$        \NC \type{\geq}
\NC $\equiv$      \NC \type{\equiv}
\NC\NR
\NC $\prec$       \NC \type{\prec}
\NC $\succ$       \NC \type{\succ}
\NC $\sim$        \NC \type{\sim}
\NC\NR
\NC $\preceq$     \NC \type{\preceq}
\NC $\succeq$     \NC \type{\succeq}
\NC $\simeq$      \NC \type{\simeq}
\NC\NR
\NC $\ll$         \NC \type{\ll}
\NC $\gg$         \NC \type{\gg}
\NC $\asymp$      \NC \type{\asymp}
\NC\NR
\NC $\subset$     \NC \type{\subset}
\NC $\supset$     \NC \type{\supset}
\NC $\approx$     \NC \type{\approx}
\NC\NR
\NC $\subseteq$   \NC \type{\subseteq}
\NC $\supseteq$   \NC \type{\supseteq}
\NC $\cong$       \NC \type{\cong}
\NC\NR
\NC $\sqsubseteq$ \NC \type{\sqsubseteq}
\NC $\sqsupseteq$ \NC \type{\sqsupseteq}
\NC $\bowtie$     \NC \type{\bowtie}
\NC\NR
\NC $\in$         \NC \type{\in}
\NC $\ni$         \NC \type{\ni}
\NC $\propto$     \NC \type{\propto}
\NC\NR
\NC $\vdash$      \NC \type{\vdash}
\NC $\dashv$      \NC \type{\dashv}
\NC $\models$     \NC \type{\models}
\NC\NR
\NC $\smile$      \NC \type{\smile}
\NC $\mid$        \NC \type{\mid}
\NC $\doteq$      \NC \type{\doteq}
\NC\NR
\NC $\frown$      \NC \type{\frown}
\NC $\parallel$   \NC \type{\parallel}
\NC $\perp$       \NC \type{\perp}
\NC\NR
\stoptabulate

%\section{Negated relations}
\section{Negovan� relace}

\starttabulate[|l|l|l|l|l|l|]
\NC $\not<$           \NC \type{\not}\type{<}
\NC $\not>$           \NC \type{\not}\type{>}
\NC $\not=$           \NC \type{\not}\type{=}
\NC\NR
\NC $\not\leq$        \NC \type{\not}\type{\leq}
\NC $\not\geq$        \NC \type{\not}\type{\geq}
\NC $\not\equiv$      \NC \type{\not}\type{\equiv}
\NC\NR
\NC $\not\prec$        \NC \type{\not}\type{\prec}
\NC $\not\succ$        \NC \type{\not}\type{\succ}
\NC $\not\sim$         \NC \type{\not}\type{\sim}
\NC\NR
\NC $\not\preceq$      \NC \type{\not}\type{\preceq}
\NC $\not\succeq$      \NC \type{\not}\type{\succeq}
\NC $\not\simeq$       \NC \type{\not}\type{\simeq}
\NC\NR
\NC $\not\subset$      \NC \type{\not}\type{\subset}
\NC $\not\supset$      \NC \type{\not}\type{\supset}
\NC $\not\approx$      \NC \type{\not}\type{\approx}
\NC\NR
\NC $\not\subseteq$    \NC \type{\not}\type{\subseteq}
\NC $\not\supseteq$    \NC \type{\not}\type{\supseteq}
\NC $\not\cong$        \NC \type{\not}\type{\cong}
\NC\NR
\NC $\not\sqsubseteq$  \NC \type{\not}\type{\sqsubseteq}
\NC $\not\sqsupseteq$  \NC \type{\not}\type{\sqsupseteq}
\NC $\not\asymp$       \NC \type{\not}\type{\asymp}
\NC\NR
\stoptabulate

%\section{Some arrows}
\section{�ipky}

\starttabulate[|l|l|l|l|l|l|]
\NC $\leftarrow$          \NC \type{\leftarrow}
\NC $\longleftarrow$      \NC \type{\longleftarrow}
\NC $\uparrow$            \NC \type{\uparrow}
\NC\NR
\NC $\Leftarrow$          \NC \type{\Leftarrow}
\NC $\Longleftarrow$      \NC \type{\Longleftarrow}
\NC $\Uparrow$            \NC \type{\Uparrow}
\NC\NR
\NC $\rightarrow$         \NC \type{\rightarrow}
\NC $\longrightarrow$     \NC \type{\Rightarrow}
\NC $\downarrow$          \NC \type{\downarrow}
\NC\NR
\NC $\Rightarrow$         \NC \type{\Rightarrow}
\NC $\Longrightarrow$     \NC \type{\Longrightarrow}
\NC $\Downarrow$          \NC \type{\Downarrow}
\NC\NR
\NC $\leftrightarrow$     \NC \type{\leftrightarrow}
\NC $\longleftrightarrow$ \NC \type{\longleftrightarrow}
\NC $\updownarrow$        \NC \type{\updownarrow}
\NC\NR
\NC $\Leftrightarrow$     \NC \type{\Leftrightarrow}
\NC $\Longleftrightarrow$ \NC \type{\Longleftrightarrow}
\NC $\Updownarrow$        \NC \type{\Updownarrow}
\NC\NR
\NC $\mapsto$             \NC \type{\mapsto}
\NC $\longmapsto$         \NC \type{\longmapsto}
\NC $\nearrow$            \NC \type{\nearrow}
\NC\NR
\NC $\searrow$            \NC \type{\searrow}
\NC $\swarrow$            \NC \type{\swarrow}
\NC $\nwarrow$            \NC \type{\nwarrow}
\NC\NR
\NC $\hookleftarrow$      \NC \type{\hookleftarrow}
\NC $\hookrightarrow$     \NC \type{\hookrightarrow}
\NC ~ \NC ~
\NC\NR
\stoptabulate

%\section{Alternative commands}
\section{Alternativn� p��kazy}

\starttabulate[|l|l|l|l|l|l|l|l|l|l|]
\NC $\ne$   \NC \type{\ne}
\NC $\{$    \NC {\tttf\leftargument}
\NC $\land$ \NC \type{\land}
\NC $\to$   \NC \type{\to}
\NC $\vert$ \NC \type{\vert}
\NC\NR
\NC $\le$   \NC \type{\le}
\NC $\}$    \NC {\tttf\rightargument}
\NC $\lor$  \NC \type{\lor}
\NC $\gets$ \NC \type{\gets}
\NC $\Vert$ \NC \type{\Vert}
\NC\NR
\NC $\ge$   \NC \type{\ge}
\NC $\owns$ \NC \type{\owns}
\NC $\lnot$ \NC \type{\lnot}
\NC \NC
\NC \NC
\NC\NR
\stoptabulate

\stopcomponent
